Theorem dfom3 4466

Description: Alias for df-iom 4465. Use it instead of df-iom 4465 for naming consistency with set.mm. (Contributed by NM, 6-Aug-1994.)

Assertion

Ref	Expression
dfom3	|- om = |^| { x | ( (/) e. x /\ A. y e. x suc y e. x ) }

Distinct variable group:   x, y

Proof of Theorem dfom3

Step	Hyp	Ref	Expression
1		df-iom 4465	1 |- om = |^| { x | ( (/) e. x /\ A. y e. x suc y e. x ) }

Syntax hints:   /\ wa 103   = wceq 1314   e. wcel 1463   {cab 2101   A.wral 2390   (/)c0 3329   |^|cint 3737   suc csuc 4247   omcom 4464

This theorem depends on definitions:  df-iom 4465

This theorem is referenced by:  omex  4467  peano1  4468  peano2  4469  peano5  4472  bj-dfom  12823